$\pi$ is an irrational number.
Explanation:
True, because the decimal representation of an irrational is always non-terminating or non-repeating. So $\pi=3.141...$ is an irrational number.
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Explanation:
True, because the decimal representation of an irrational is always non-terminating or non-repeating. So $\pi=3.141...$ is an irrational number.
Explanation:
False, because we can represent irrational numbers by points on the number line.
Explanation:
True, because rational or an irrational number is a family of real number. So every real number is either rational or an irrational number.
Explanation:
Whole numbers start from zero and natural numbers start from one.Explanation:
Rational numbers include fractions but set of whole number does not include fractions.Explanation:
Rational numbers are represented in the form of fraction. Integers can be represented in the form of fractions but all fractions are not integers. For example: $\frac{3}{4}$ is a rational number but not an integer.
Explanation:
Natural numbers belong to whole numbers.Explanation:
Set of whole numbers contains only zero and set of positive integers, whereas set of integers is the collection of zero and all positive and negative integers.Explanation:
It can be written in the form of a fraction with denominator 1.